People Number Theory Math









    Top: Science: Math: Number Theory: People: V

  • Voight, John - University of California, Berkeley. Quadratic forms, perfect v numbers.
  • Vojta, Paul - University of California, Berkeley. Diophantine approximation; Nevanlinna theory, especially v as related to diophantine approximation; Arakelov theory. Papers and v software.
  • Villegas, Fernando Rodriguez - University of Texas at Austin. Special values of L-series v (in particular, those related to the conjectures of Birch/Swinnerton-Dyer and v Bloch/Beilinson), the arithmetic of elliptic curves and modular forms.
  • Veys, Wim - University of Leuven. Algebraic geometry, singularity theory, v applications in number theory number theory. Papers and preprints.
  • Velani, Sanju - University of York. Number theory, ergodic theory number theory and dynamical systems. Papers and preprints.
  • Viola, Carlo - Università di Pisa. Contact information.
  • Virdol, Cristian - Nagoya University, Japan. Modular curves, L-functions. Preprints.
  • Vallée, Brigitte - Université de Caen. Works focused on analysis of number theory algorithms. Includes research papers, preprints, and related links.
  • Vaughan, Robert - Penn State University. Waring\\'s problem, the Goldbach number theory problem, the Hardy-Littlewood method, the use of number theory "smooth" numbers, the distribution of primes, exponential sums number theory over integer sequences, properties of the Riemann zeta-function number theory and Dirichlet
  • Voloch, Felipe - University of Texas. Number theory and algebraic geometry: applications v to coding theory and cryptography.
  • Vatsal, Vinayak - University of British Columbia. Arithmetic of elliptic curves, L-functions. Papers and preprints.
  • Viada-Aehle, Evelina - ETH Zürich. Arithmetic of abelian varieties.
  • van Luijk, Ronald - University of California Berkeley. Algebraic geometry, algebraic number theory, v arithmetic geometry and related topics. Catalogue of algebraic v surfaces.
  • Vélez, William Yslas - University of Arizona. Algebraic and elementary number number theory theory; people Group theory; Field theory; Algebraic coding theory; number theory Communication theory; people Signal processing. Preprints and articles number theory on educational issues.
  • Vajaitu, Marian - Romanian Academy of Sciences. Algebraic number theory, analytic number people theory, class field theory and theory of algebraic functions.
  • van der Poorten, Alf - Macquarie University, ceNTRe for Number Theory Research. Continued fractions v and effective diophantine approximation; diphantine equations. Papers and "Notes on v Fermat's Last Theorem".
  • Vazzana, Tony - Truman State University. Contact information and teaching schedule.
  • Venkatesh, Akshay - Courant Institute of Mathematical Sciences, New York. Interests in number number theory theory and a number of related topics: automorphic forms, representation number theory theory, arithmetic algebraic geometry, analysis and dynamics on homogeneous spaces. number theory Preprints, thesis, and l
  • van Frankenhuysen, Machiel - Utah Valley University. number theory Hyperbolic number theory spaces and the ABC conjecture.
  • Venkov, Boris - Laboratory of Algebra and Number Theory, Petersburg v Department of Steklov Institute of Mathematics. Contact v information.
  • Verrill, Helena A. - Louisiana State University. Arithmetic algebraic geometry. v Fundamental domain v drawer and Magma code.
  • Vercauteren, Frederik - University of Bristol. Algorithmic number theory and people computational algebraic v geometry; applications to cryptography.
  • Vaserstein, Leonid N. - Penn State University. Classical groups over rings and algebraic K-theory; Waring\'s problem, Diophantine equations, cubic surfaces. Publications.
  • van der Straten, Didier - Prime number theory.
  • Vsemirnov, Maxim - Sidney Sussex College, Cambridge (on leave from Steklov number theory Institute people of Mathematics, St. Petersburg). Diophantine equations, number theory Hilbert\'s Tenth people Problem; linear groups.


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